they used a z-score table to find the portion of the population between 3/13 s.d below the mean, and 15/13 s.d. above the mean
3/13 = .231 s.d. ... z-score below mean
15/13 = 1.154 s.d. ... z-score above mean
take the z-scores into the table, and it will give the portion of the population that lies in the range
add the two portions (above and below the mean)
How do they get this answer?
What proportion of the students scoring between 292 and 310 in Professor Zangs?
ZANG: MEAN: 295 STANDARD DEVIATION: 13
Answer: .4659 or 47%
1 answer